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FENG Xiao-li, LI Yu-xiao. Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes[J]. Nuclear Physics Review, 2007, 24(2): 142-146. doi: 10.11804/NuclPhysRev.24.02.142
Citation: FENG Xiao-li, LI Yu-xiao. Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes[J]. Nuclear Physics Review, 2007, 24(2): 142-146. doi: 10.11804/NuclPhysRev.24.02.142

Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes

doi: 10.11804/NuclPhysRev.24.02.142
  • Received Date: 1900-01-01
  • Rev Recd Date: 1900-01-01
  • Publish Date: 2007-06-20
  • Based on the Eigen model with a single peak fitness landscape, the fitness values of all sequence types are assumed to be random with Gaussian distribution. By ensemble average method, the concentration distribution and error threshold of quasispecies on single peak Gaussian distributed fitness landscapes were evaluated. It is shown that the concentration distribution and error threshold change little in comparing with deterministic case for small fluctuations, which implies that the error threshold is stable against small perturbation. However, as the fluctuation increases, the situation is quite different. The transition from quasispecies to error catastrophe is no longer sharp. The error threshold becomes a narrow band which broadens and shifts toward large values of error rate with increasing fluctuation.
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    沈阳化工大学材料科学与工程学院 沈阳 110142

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Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes

doi: 10.11804/NuclPhysRev.24.02.142

Abstract: Based on the Eigen model with a single peak fitness landscape, the fitness values of all sequence types are assumed to be random with Gaussian distribution. By ensemble average method, the concentration distribution and error threshold of quasispecies on single peak Gaussian distributed fitness landscapes were evaluated. It is shown that the concentration distribution and error threshold change little in comparing with deterministic case for small fluctuations, which implies that the error threshold is stable against small perturbation. However, as the fluctuation increases, the situation is quite different. The transition from quasispecies to error catastrophe is no longer sharp. The error threshold becomes a narrow band which broadens and shifts toward large values of error rate with increasing fluctuation.

FENG Xiao-li, LI Yu-xiao. Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes[J]. Nuclear Physics Review, 2007, 24(2): 142-146. doi: 10.11804/NuclPhysRev.24.02.142
Citation: FENG Xiao-li, LI Yu-xiao. Error Threshold on Single Peak Gaussian Distributed Fitness Landscapes[J]. Nuclear Physics Review, 2007, 24(2): 142-146. doi: 10.11804/NuclPhysRev.24.02.142

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